Results 311 to 320 of about 19,066,483 (360)
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Foundations of Quantum Group Theory
, 1995Introduction 1. Definition of Hopf algebras 2. Quasitriangular Hopf algebras 3. Quantum enveloping algebras 4. Matrix quantum groups 5. Quantum random walks and combinatorics 6. Bicrossproduct Hopf algebras 7.
S. Majid
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, 2018
Geometry and topology Metric spaces Differential geometry Hyperbolic space Groups and their actions Median spaces and spaces with measured walls Finitely generated and finitely presented groups Coarse geometry Coarse topology Ultralimits of metric spaces
Cornelia Drutu, M. Kapovich
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Geometry and topology Metric spaces Differential geometry Hyperbolic space Groups and their actions Median spaces and spaces with measured walls Finitely generated and finitely presented groups Coarse geometry Coarse topology Ultralimits of metric spaces
Cornelia Drutu, M. Kapovich
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Group Theory, Computational Thinking, and Young Mathematicians
, 2018In this article, we investigate the artistic puzzle of designing mathematics experiences (MEs) to engage young children with ideas of group theory, using a combination of hands-on and computational thinking (CT) tools.
George Gadanidis+2 more
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Rediscovering the social group: A self-categorization theory.
, 19891. Introducing the Problem: Individual and Group 2. Rediscovering the Social Group 3. A Self-Categorization Theory 4. The Analysis of Social Influence 5. Social Identity 6. The Salience of Social Categories 7.
J. Turner+4 more
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Renormalization group analysis of turbulence. I. Basic theory
Physical Review Letters, 1986We develop the dynamic renormalization group (RNG) method for hydrodynamic turbulence. This procedure, which uses dynamic scaling and invariance together with iterated perturbation methods, allows us to evaluate transport coefficients and transport ...
V. Yakhot, S. Orszag
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Reversibility in Dynamics and Group Theory
, 2015Reversibility is a thread woven through many branches of mathematics. It arises in dynamics, in systems that admit a time-reversal symmetry, and in group theory where the reversible group elements are those that are conjugate to their inverses.
A. O’Farrell, I. Short
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Journal of the London Mathematical Society, 1968
Publisher Summary This chapter describes the group theory. The theory of groups and its close relatives include such a wide range of mathematics that it is necessary to make some subdivision to be able to describe its present state. A group is said to be simple if, apart from itself and the trivial group, it has no normal subgroups.
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Publisher Summary This chapter describes the group theory. The theory of groups and its close relatives include such a wide range of mathematics that it is necessary to make some subdivision to be able to describe its present state. A group is said to be simple if, apart from itself and the trivial group, it has no normal subgroups.
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SIAM journal on computing (Print), 1999
This paper starts with the project of finding a large subclass of NP which exhibits a dichotomy. The approach is to find this subclass via syntactic prescriptions. While the paper does not achieve this goal, it does isolate a class (of problems specified
T. Feder, Moshe Y. Vardi
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This paper starts with the project of finding a large subclass of NP which exhibits a dichotomy. The approach is to find this subclass via syntactic prescriptions. While the paper does not achieve this goal, it does isolate a class (of problems specified
T. Feder, Moshe Y. Vardi
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Introduction To Percolation Theory
, 2018Preface to the Second Edition Preface to the First Edition Introduction: Forest Fires, Fractal Oil Fields, and Diffusion What is percolation? Forest fires Oil fields and fractals Diffusion in disordered media Coming attractions Further reading Cluster ...
D. Stauffer, A. Aharony, S. Redner
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The Interest Group Theory of Financial Development: Evidence from Regulation
, 2013We use a new dataset of de jure measures of trade, capital account, product market, and domestic financial regulation for 91 countries from 1973 to 2005 to test Rajan and Zingales’s (2003) interest group theory of financial development.
Çağatay Bircan, D. Hauner, A. Prati
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